K-Means (K-Means Clustering) and KNN (K-Nearest Neighbour) are often confused with each other in Machine Learning. In this post, I’ll explain some attributes and some differences between both of these popular Machine Learning techniques.

K-Means | KNN |
---|---|

It is an Unsupervised learning technique |
It is a Supervised learning technique |

It is used for Clustering |
It is used mostly for Classification, and sometimes even for Regression |

‘K’ in K-Means is the number of clusters the algorithm is trying to identify/learn from the data. The clusters are often unknown since this is used with Unsupervised learning. | ‘K’ in KNN is the number of nearest neighbours used to classify or (predict in case of continuous variable/regression) a test sample |

It is typically used for scenarios like understanding the population demomgraphics, market segmentation, social media trends, anomaly detection, etc. where the clusters are unknown to begin with. | It is used for classification and regression of known data where usually the target attribute/variable is known before hand. |

In training phase of K-Means, K observations are arbitrarily selected (known as centroids). Each point in the vector space is assigned to a cluster represented by nearest (euclidean distance) centroid. Once the clusters are formed, for each cluster the centroid is updated to the mean of all cluster members. And the cluster formation restarts with new centroids. This repeats until the centroids themselves become mean of clusters, i.e., when updating centroids to mean doesn’t change them. The prediction of a test observation is done based on nearest centroid. | K-NN doesn’t have a training phase as such. But the prediction of a test observation is done based on the K-Nearest (often euclidean distance) Neighbours (observations) based on weighted averages/votes. |

*You can find a bare minimum KMeans algorithm implementation from scratch here.*

*Learn more about K-Means Clustering and K-Nearest Neighbors*

Abhijit Annaldas

avannaldas [at] hotmail [dot] com